We construct path integral representations for the evolution operator
of q-oscillators with root of unity values of the q-parameter using Ba
rgmann-Fock representations with commuting and noncommuting variables,
the differential calculi being q-deformed in both cases. For q(2) = -
1, i.e. for the case of usual anticommuting (fermionic) variables, we
obtain a new form of the Grassmann-like path integral.